Results 21 to 30 of about 301,568 (186)
This paper deals with some differential inequalities for generalized fractional integro-differential equations by using the technique of upper and lower solutions.
A. Yakar, H. Kutlay
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Harnack inequality for SDE with multiplicative noise and extension to Neumann semigroup on nonconvex manifolds [PDF]
By constructing a coupling with unbounded time-dependent drift, dimension-free Harnack inequalities are established for a large class of stochastic differential equations with multiplicative noise.
Wang, Feng-Yu
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Differential and integral inequalities [PDF]
RAYMOND M. REDHEFFER This note presents new proofs for some important inequalities [l]. The assumptions on positivity or monotony of the various functions are weaker than those in [l] or in the original references (see [l]) and yet the method seems astonishingly elementary. We set u' = du/dt, and ?2^0; the reversal of inequalities for ? 0. Then (1) Tu ^
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Differential Inequalities and Univalent Functions [PDF]
10 pages; To appear in Lobachevskii Journal of ...
Ali, Rosihan +2 more
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Concavity of solutions of a 2n-th order problem with symmetry [PDF]
In this article we apply an extension of a Leggett-Williams type fixed point theorem to a two-point boundary value problem for a \(2n\)-th order ordinary differential equation.
Abdulmalik Al Twaty, Paul W. Eloe
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On second order differential inequalities [PDF]
The proof of the sufficiency of the differential inequality is based on [1, Lemma 1, p. 565 ] but the proof of the lemma does not appear to be correct. After some preliminary results in ?1, we give in ?2 a proof of Theorem 1 by a quite different method.
Jackson, L., Schrader, K.
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Sobolev Inequalities for Differential Forms and $L_{q,p}$-cohomology [PDF]
We study the relation between Sobolev inequalities for differential forms on a Riemannian manifold $(M,g)$ and the $L_{q,p}$-cohomology of that manifold.
D. Gilbarg +13 more
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Lyapunov-type inequalities for fractional differential equations: a survey [PDF]
A survey of results on Lyapunov-type inequalities for fractional differential equations associated with a variety of boundary conditions is presented.
Sotiris K. Ntouyas, Bashir Ahmad
doaj
Halanay type inequalities on time scales with applications
This paper aims to introduce Halanay type inequalities on time scales. By means of these inequalities we derive new global stability conditions for nonlinear dynamic equations on time scales. Giving several examples we show that beside generalization and
Adıvar, Murat, Bohner, Elvan Akın
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On maximal inequalities for purely discontinuous martingales in infinite dimensions
The purpose of this paper is to give a survey of a class of maximal inequalities for purely discontinuous martingales, as well as for stochastic integral and convolutions with respect to Poisson measures, in infinite dimensional spaces.
Marinelli, Carlo, Röckner, Michael
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